Could light spheres 4π explain the mathematics of quantum mechanics?

In this theory, we have a probabilistic uncertain ∆×∆pᵪ≥h/4π future comes into existence with the spontaneous exchange of photon ∆E=hf energy continuously forming the movement of charge with potential energy transforming into the kinetic Eₖ=½mv² energy of matter in the form of electrons e².

Kinetic energy is the energy of what is actually happening.

This can be explained as a geometrical process based on spherical 4π geometry.

We have Huygens’ Principle of 1670, that said: “Every point on a wave front has the potential for a new spherical wave”

The two dimensional surface of the sphere forms a manifold for charge with the inner concaved surface forming negative charge and the outer surface forming positive charge.

The interior of the sphere 4π is naturally three dimensional giving us our three dimensions of everyday life with the one variable in the form of Time ∆E ∆t ≥ h/2π.

We have spherical light waves with particle characteristics of light coming into existence relative to the surface of the sphere, therefore we square the radius r².

Because of this the wave-function ψ² is squared the electron e² is squared and the speed of the process c² is squared representing one geometrical process.

When there is an exchange of energy in the form of a photon ∆E=hf electron coupling the energy levels cannot drop below the centre of the sphere because the process is relative to the radius. This forms a constant of action in space and time that we see mathematically as the Planck constant h/2π. Because the square of probability is relative to the spherical surface (wave-function ψ²) and the centre of the sphere (Planck constant h/2π), it forms another constant when there is an exchange of energy in the form of the Fine Structure Constant 1/137.

https://www.youtube.com/watch?v=3v3IJyi_CKY